Unitals in the Desarguesian projective plane of order 16
Using computer, we classify the unitals in the Desarguesian projective plane of order 16. We
use computational methods based on analysis involving tactical decompositions to break
symmetry, making a computer search feasible. We prove that all unitals in PG (2, 16) are
known, namely, up to isomorphism, there are exactly two Buekenhout–Metz unitals (one of
them the Hermitian curve).
use computational methods based on analysis involving tactical decompositions to break
symmetry, making a computer search feasible. We prove that all unitals in PG (2, 16) are
known, namely, up to isomorphism, there are exactly two Buekenhout–Metz unitals (one of
them the Hermitian curve).
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